File:Bottema theorem.svg
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English: Bottema's theorem states: Let ABC be a triangle with variable vertex C. If squares are attached outwardly to AC and BC, so will the midpoint of the segment of opposite points of C of these squares be a fixed point. In particular this is the midpoint of the square attached inwardly to AB.
Nederlands: De stelling van Bottema luidt: Laat ABC een driehoek zijn met variabel hoekpunt C. Als vierkanten naar de buitenkant zijn vastgemaakt aan AC en BC, dan is het midden van het lijnstuk dat de tegenoverliggende punten van C van de vierkanten verbindt een vast punt. In het bijzonder is dit het midden van het vierkant naar de binnenkant vastgemaakt aan AB. |
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| Source | Own work |
| Author | Lymantria |
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| Date/Time | Thumbnail | Dimensions | User | Comment | |
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| current | 05:43, 5 October 2020 | | 1,116 × 744 (35 KB) | Lymantria (talk | contribs) | {{Information |description ={{en|1=Bottema's theorem states: Let ABC be a triangle with variable vertex C. If squares are attached outwardly to AC and BC, so will the midpoint of the segment of opposite points of C of these squares be a fixed point. In particular this is the midpoint of the square attached inwardly to AB.}} {{nl|1=De stelling van Bottema luidt: Laat ABC een driehoek zijn met variabel hoekpunt C. Als vierkanten naar de buitenkant zijn vastgemaakt aan AC en BC, dan is het mid... |
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